where \(l_m=\sum _n l_{n,m}\) . The loss function in (REF ) is widely coupled with the eMBB rate [1]}, [2]}, [3]}, [4]}, [5]}, [6]}, [7]}. Taking into consideration the effectively punctured symbols and similar symbols, and using results in (2) and (5), the expected loss in (REF ) can be generalized as follows:
\(\begin{split}E[h\left(l_m\right)]=\frac{1}{L_m}\sum _n^N\bigg ( { {P}_{n,m}\left(\gamma _{\rm e},\overline{\mathcal {L}}_{n,m}\right)\overline{\mathcal {L}}_{n,m}}\\+{ {P}_{n,m}\left(\gamma _{\rm e},{\mathcal {L}}_{n,m}\right){\mathcal {L}}_{n,m}}\bigg ).\end{split}\) 
